Universal Access To All Knowledge
Home Donate | Store | Blog | FAQ | Jobs | Volunteer Positions | Contact | Bios | Forums | Projects | Terms, Privacy, & Copyright
Search: Advanced Search
Anonymous User (login or join us)
Upload
Search Results
Results: 1 through 8 of 8 (1.906 secs)
You searched for: creator:"Chris Ryan"
[movies]The Nerftrix Trailer 1 - Chris, Ryan, Jonathan
This is the first and probably not last trailer for the Nerftrix, or Matrix with Nerfs.
Keywords: Nerftrix
Downloads: 204
[movies]The Neftrix Trailer 1 - Chris, Ryan, Jonathan
This is a trailer of our crappy movie "coming out" this Fall/Winter on the internet only.
Keywords: Neftrix; Matrix
Downloads: 130
[movies]Numa Numa 2 - Chris, Ryan, Jonathan
This is intended mainly for people who go to Suzanne Middle School and know what this even is. Of course, the Nerftrix trailer at the beginning is just fine.
Keywords: Numa
Downloads: 239
[movies]Numa Numa 2 - Chris, Ryan, Jonathan
An avi version of the other video
Keywords: Numa
Downloads: 149
[movies]Chrisworks Intro Animation - Chris, Ryan, Jonathan
This is the intro animation for ChrisWorks, which will appear before all ChrisWorks films/animations.
Keywords: ChrisWorks
Downloads: 276
[movies]Chrisworks Intro Animation - Chris, Ryan, Jonathan
This is the intro animation for ChrisWorks, which will appear before all ChrisWorks films/animations.
Keywords: ChrisWorks
Downloads: 352
[texts]Projection: A Unified Approach to Semi-Infinite Linear Programs and Duality in Convex Programming - Amitabh Basu
Fourier-Motzkin elimination is a projection algorithm for solving finite linear programs. We extend Fourier-Motzkin elimination to semi-infinite linear programs which are linear programs with finitely many variables and infinitely many constraints. Applying projection leads to new characterizations of important properties for primal-dual pairs of semi-infinite programs such as zero duality gap, feasibility, boundedness, and solvability...
Downloads: 12
[texts]On the sufficiency of finite support duals in semi-infinite linear programming - Amitabh Basu
We consider semi-infinite linear programs with countably many constraints indexed by the natural numbers. When the constraint space is the vector space of all real valued sequences, we show the finite support (Haar) dual is equivalent to the algebraic Lagrangian dual of the linear program. This settles a question left open by Anderson and Nash [Linear programming in infinite dimensional spaces : theory and applications, Wiley 1987]...
Downloads: 11
Advanced search

Group results by:

> Relevance
Mediatype
Collection

Related mediatypes

movies
texts